Hyperbolic Functions

with Configuration Theorems and Equivalent and Equidecomposable Figures

Nonfiction, Science & Nature, Mathematics, Trigonometry
Cover of the book Hyperbolic Functions by L. A. Skornyakov, B. I. Argunov, V. G. Boltyanskii, V. G. Shervatov, Dover Publications
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Author: L. A. Skornyakov, B. I. Argunov, V. G. Boltyanskii, V. G. Shervatov ISBN: 9780486170053
Publisher: Dover Publications Publication: November 7, 2013
Imprint: Dover Publications Language: English
Author: L. A. Skornyakov, B. I. Argunov, V. G. Boltyanskii, V. G. Shervatov
ISBN: 9780486170053
Publisher: Dover Publications
Publication: November 7, 2013
Imprint: Dover Publications
Language: English

This single-volume compilation of three books centers on Hyperbolic Functions, an introduction to the relationship between the hyperbolic sine, cosine, and tangent, and the geometric properties of the hyperbola. The development of the hyperbolic functions, in addition to those of the trigonometric (circular) functions, appears in parallel columns for comparison. A concluding chapter introduces natural logarithms and presents analytic expressions for the hyperbolic functions.
The second book, Configuration Theorems, requires only the most elementary background in plane and solid geometry. It discusses several interesting theorems on collinear points and concurrent lines, showing their applications to several practical geometric problems, and thus introducing certain fundamental concepts of projective geometry. Equivalent and Equidecomposable Figures, the final book, discusses the mathematical conditions of dissecting a given polyhedron into a finite number of pieces and reassembling them into another given polyhedron.

View on Amazon View on AbeBooks View on Kobo View on B.Depository View on eBay View on Walmart

This single-volume compilation of three books centers on Hyperbolic Functions, an introduction to the relationship between the hyperbolic sine, cosine, and tangent, and the geometric properties of the hyperbola. The development of the hyperbolic functions, in addition to those of the trigonometric (circular) functions, appears in parallel columns for comparison. A concluding chapter introduces natural logarithms and presents analytic expressions for the hyperbolic functions.
The second book, Configuration Theorems, requires only the most elementary background in plane and solid geometry. It discusses several interesting theorems on collinear points and concurrent lines, showing their applications to several practical geometric problems, and thus introducing certain fundamental concepts of projective geometry. Equivalent and Equidecomposable Figures, the final book, discusses the mathematical conditions of dissecting a given polyhedron into a finite number of pieces and reassembling them into another given polyhedron.

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